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首页> 外文期刊>Journal of Mathematical Physics >Isotropic wave turbulence with simplified kernels: Existence, uniqueness, and mean-field limit for a class of instantaneous coagulation-fragmentation processes
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Isotropic wave turbulence with simplified kernels: Existence, uniqueness, and mean-field limit for a class of instantaneous coagulation-fragmentation processes

机译:具有简化核的各向同性湍流:一类瞬时凝结-破碎过程的存在性,唯一性和均值极限

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The isotropic 4-wave kinetic equation is considered in its weak formulation using model (simplified) homogeneous kernels. Existence and uniqueness of solutions is proven in a particular setting where the kernels have a rate of growth at most linear. We also consider finite stochastic particle systems undergoing instantaneous coagulation-fragmentation phenomena and give conditions in which this system approximates the solution of the equation (mean-field limit). (C) 2016 Author(s). All article content, except where otherwise noted, is licensed under a Creative Commons Attribution 3.0 Unported License.
机译:各向同性的4波动力学方程是在弱模型中使用模型(简化的)均质内核考虑的。解决方案的存在性和唯一性在特定的环境下得到了证明,在这种环境中,内核的增长率最高为线性。我们还考虑了发生瞬时凝结-破碎现象的有限随机粒子系统,并给出了该系统近似方程解的条件(平均场极限)。 (C)2016作者。除另有说明外,所有文章内容均根据知识共享署名3.0未移植许可证进行许可。

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